If $log_{2}[log_{3}(log_{2} x)]$ = 1, x is equal to:
$log_{2}[log_{3}(log_{2} x)]$ = 1
=>$log_{2}[log_{3}(log_{2} x)]$ = $log_{2}(2)$
=> $log_{3}(log_{2} x)$=2
=>$log_{2} x$=$3^2$=9
=> x = $2^9$ = 512
If $log_{2}[log_{3}(log_{2} x)]$ = 1, x is equal to:
$log_{2}[log_{3}(log_{2} x)]$ = 1
=>$log_{2}[log_{3}(log_{2} x)]$ = $log_{2}(2)$
=> $log_{3}(log_{2} x)$=2
=>$log_{2} x$=$3^2$=9
=> x = $2^9$ = 512
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